| 释义 |
Euler numbers
基本例句
欧拉数
The second chapter presents the work done by Chinese mathematicians in late Qing Dynasty related to two kinds ofEuler numbers.通过介绍,可以看到西算所用方法的高效性。
This paper reveals thatEuler numbersand Dai Xu numbers are more relevant and inseparable function to each other when they are compared with Bernoulli numbers andEuler numbers.对欧拉数、戴煦数与齿排列的关系进行研究,揭示了欧拉数与戴煦数都是一对相辅相成、难解难分的函数,比伯努利数与欧拉数的关系更进一步;
Then the grayscale MR image is transformed to the binary image, The shape and topology features obtained from the binar…在此基础上对骨小梁的形态和网络结构进行分析,提取面积、骨架长度和欧拉数等特征参数,对比骨质疏松图像和正常图像,也获得显著的差别。
Euler Number is one of the most important characteristics in topological.In two dimensions digital images, the Euler characteristic is locally computable.欧拉数是拓扑学的重要特征参数,在二维数字图像中,由局部性质计算图像欧拉数的公式,对于四连通和八连通是不同的。
The first chapter focuses on introducing the history of Bernoulli numbers that were formally presented in Bernoulli's post-life book Ars Conjectandi, two kinds ofEuler numbers, and tangent numbers.并在这一工作的基础上对中算与西算进行了几个方面的比较,还包括了一些伯努利数、欧拉数研究的新成果。 |